- Ways of calculating entropy cont, cont2
- Ideal gas law
- For a reaction $a\text A+b \text B\leftrightarrow c\text C+d\text D$ we have
- Different energies
- Partition function discrete:
- Helmholtz energy, entropy, pressure
- Density function $g(k)$
- For a large number of indistinguishable particles the partition function can be approximated
- Average number of particles and quantum concentration and mean occupancy
- Other pressure relations and entropy
- For microstates with $E_n=n\epsilon$ we use $-$ for single occupancy $+$
- Single particle energy levels for fermions and bosons respectively
- All density of states
- energy particle number and velocity
- speed of a particle with wavenumber $k$ and photon energy
- Fermi everything
- Pressure for ideal classical gas and for Fermi gas
- All derivative relations
- For an ideal gas
- Magnetisation relation and Grand potential